TECHNOLOGY-BASED LAB ACTIVITIES
Lab Activities (PE).pdf - langlopress.net
Lab Activities (PE).pdf - langlopress.net
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DATA TABLE<br />
Number Total mass, m Terminal speed, v T v 2 T (m 2 /s 2 ) Air resistance factor, k<br />
of filters (kg) (m/s) (kg/m)<br />
1<br />
2<br />
3<br />
4<br />
5<br />
Average <br />
ANALYSIS<br />
1. Graphing Data Use your calculator or graph paper to plot terminal speed,<br />
v T , versus mass, m, for the five trials. Be sure to scale the axes from the origin<br />
(0,0). Draw a line through your data that also goes through the origin. Does<br />
your data fit a linear model? Explain why or why not.<br />
2. Calculate Square each terminal speed in the data table, and record the<br />
2<br />
results under the heading v T (m 2 /s 2 ) in your data table.<br />
3. Graphing Data On a separate graph, plot terminal speed squared, v 2 T ,versus<br />
mass, m. Again, scale the axes through the origin. Does this seem to be a<br />
better fit than the linear model? Explain why or why not.<br />
4. Interpreting graphs Based on your data and graphs, which mathematical<br />
model best represents the relationship between the force of air resistance<br />
and the speed of the coffee filters? (Choose a or b.)<br />
a. F R =−kv (linear model)<br />
b. F R =−kv 2 (quadratic model)<br />
5. Evaluating results Calculate an air resistance factor, k, for each of the coffee<br />
filter trials. If you found that your data fit a linear model better, use the<br />
following equation:<br />
k = ⎯ m v T<br />
g ⎯<br />
If you found that your data fit a quadratic model best, use the following<br />
equation instead:<br />
mg<br />
k = ⎯⎯<br />
v<br />
2<br />
T<br />
Record the values for k in your data table, then calculate an average air resistance<br />
factor for all the trials combined.<br />
Copyright © by Holt, Rinehart and Winston. All rights reserved.<br />
34 HOLT PHYSICS Technology-Based Lab Activities